Mathematics

(BSc, 4 Years)

Duration

4 years

Qualification Awarded

Bachelor of Science in Mathematics

Level of Qualification

Bachelor Degree (1st Cycle)

Language of Instruction

English

Mode of Study

Full-time or Part-time

Minimum ECTs Credits

240

No enrolments for current semester

Mathematics (BSc, 4 Years)

Duration 4 years
Qualification Awarded Bachelor of Science in Mathematics
Level of Qualification Bachelor Degree (1st Cycle)
Language of Instruction English
Mode of Study Full-time and Part-time
Minimum ECTS Credits 240

No enrolments for current semester

Request Information

Profile of the Programme

Aims

  1. Provide students with the necessary knowledge and skills to pursue graduate studies in Mathematics and other fields that require a strong Mathematical background.
  2. Underline the real-life applications of Mathematics and the important role it plays in other Sciences such as Physics, Engineering, Finance and the Social Sciences.
  3. Enable students to use Mathematical thinking and techniques to solve problems from other disciplines providing the necessary qualifications for careers in a variety of diverse fields.
  4. To provide students with the necessary knowledge and skills to teach Mathematics.

Objectives

  1. Provide students with a solid foundation in all Mathematical areas (modern and traditional), i.e. Algebra, Analysis, Geometry, Applied and Computational Mathematics, Probability and Statistics.
  2. Enhance critical, analytical and abstract thinking.
  3. Develop computational and problem solving skills including the capability to use modern technology effectively.
  4. Enable students to use Mathematical methods and thinking to solve mathematical problems in Physics, Engineering, Finance or Biology.

Career Prospects

On successful completion of the program graduates will be able to be employed in numerous areas of both the Public and Private sectors. It must be underlined here that teaching is not the only opportunity for employment. There are many jobs that require the design and use of Mathematical or Statistical models and the quantitative skills, analytic and critical thinking Mathematicians undoubtedly have are qualities in high demand. One must not forget that Mathematics is also used in Genetics, Epidemiology, the Social Sciences, Image Processing and Computer Science.

Potential employment opportunities include:

1. Banking, the Stock Market, Financial Institutions, Market Research and Polling Companies.
2. Secondary Education, whether this is public, private or tutoring.
3. The Central Bank of Cyprus, the Statistical Service, the Ministry of Finance and the Meteorological Service.
4. The Cyprus Institute of Neurology and Genetics, Social Science Research Centers and software development companies.

Access to Further Studies

Upon graduation, students may have direct access to further postgraduate (MSc, Ph.D.) studies in a vast array of scientific fields:

  1. Pure and Applied Mathematics
  2. Statistics
  3. Engineering and Applied Sciences
  4. Operational Research
  5. Computer Science
  6. Financial Μathematics and Actuarial Science
  7. Physics

Academic Admission

The minimum admission requirement to an undergraduate programme of study is a recognized High School Leaving Certificate (HSLC) or equivalent internationally recognized qualification(s). Students with a lower HSLC grade than 7.5/10 or 15/20 or equivalent depending on the grading system of the country issuing the HSLC are provided with extra academic guidance and monitoring during the first year of their studies.

In addition to the above, applicants must also satisfy ONE of the following requirements:

  • Have a Cyprus Public High-School diploma with grade of at least 15/20 in Advanced Mathematics (Eνισχυμένα Μαθηματικά) or equivalent, or,
  • Have grade B or higher in GCE A level Mathematics, or,
  • Score at least 75% on the University of Nicosia Mathematics Placement for MATH-180.

English Language Proficiency

The list below provides the minimum English Language Requirements (ELR) for enrollment to the programme of study. Students who do not possess any of the qualifications or stipulated grades listed below and hold IELTS with 4.5 and above, are required to take UNIC’s NEPTON English Placement Test (with no charge) and will receive English Language support classes.

  • TOEFL – 525 and above
  • Computer-based TOEFL – 193 and above
  • Internet-based TOEFL – 80 and above
  • IELTS – 6 and above
  • Cambridge Exams [First Certificate] – B and above
  • Cambridge Exams [Proficiency Certificate – C and above
  • GCSE English Language “O” Level – C and above
  • Michigan Examination of Proficiency in English (CaMLA) – Pass
  • Pearson PTE General – Level 3 and above
  • KPG (The Greek Foreign Language Examinations for the State Certificate of Language Proficiency) – Level B2 and above
  • Anglia – Level B2 and above
  • IEB Advances Programme English – Pass
  • Examination for the Certificate of Proficiency in English (ECPE) Michigan Language Assessment by: Cambridge Assessment English & University of Michigan – 650 average score for ALL skills and above

Course assessment usually comprises of a comprehensive final exam and continuous assessment. Continuous assessment can include amongst others, mid-terms, projects, and class participation.

Letter grades are calculated based on the weight of the final exam and the continuous assessment and the actual numerical marks obtained in these two assessment components. Based on the course grades the student’s semester grade point average (GPA) and cumulative point average (CPA) are calculated.

The student must complete 240 ECTS and all programme requirements.

A minimum cumulative grade point average (CPA) of 2.0 is required. Thus, although a ‘D-‘ is a PASS grade, in order to achieve a CPA of 2.0 an average grade of ‘C’ is required.

By the end of the programme the graduates will be able to:

  1. Demonstrate a solid foundation in all areas of Mathematics (modern and traditional), i.e. Algebra, Analysis, Geometry, Applied and Computational Mathematics, Probability and Statistics.
  2. Communicate Mathematics effectively using appropriate mathematical symbols, notation and terminology.
  3. Read, apply, and write rigorous mathematical theorems, proofs and definitions.
  4. Recognize real-life applications of Mathematics and the important role it plays in other Sciences such as Physics, Engineering and Finance.
  5. Construct and solve mathematical and statistical models using analytic or numerical techniques.
  6. Assess the accuracy of mathematical and statistical models and discuss their limitations.
  7. Utilize High-Level computer languages and Mathematical software to solve mathematical problems.
  8. Identify, formulate, and analyze problems from various fields (Physics, Economics, etc) with the aid of mathematical or statistical techniques. Use critical thinking to interpret the results.
  9. Recognize the fact that Mathematics is a vibrant and evolving science on the cutting edge of technology.
Section: A – Major Requirements
Min. ECTS Credits: 106  Max. ECTS Credits: 106
Notes:
Course Code Course Title ECTS Credits
MATH-110 Mathematics Laboratory 2
MATH-140 Mathematics with Computers 8
MATH-185 Foundations of Mathematics 8
MATH-190 Calculus I 8
MATH-191 Calculus II 8
MATH-225 Probability and Statistics I 6
MATH-270 Calculus III 8
MATH-280 Linear Algebra I 6
MATH-325 Probability and Statistics II 6
MATH-330 Ordinary Differential Equations 6
MATH-341 Numerical Analysis I 8
MATH-371 Differential Geometry I 8
MATH-385 Introduction to Modern Algebra 8
MATH-390 Real Analysis 8
MATH-395 Complex Analysis 8
Section: B – Major Electives
Min. ECTS Credits: 70  Max. ECTS Credits: 90
Notes:
Course Code Course Title ECTS Credits
MATH-186 Elementary Number Theory 8
MATH-281 Linear Algebra II 6
MATH-326 Linear Models I 6
MATH-342 Numerical Analysis II 8
MATH-375 Graph Theory 6
MATH-392 Functional Analysis 8
MATH-394 Special Topics in Mathematics 4
MATH-396 Special Topics in Mathematics 6
MATH-398 Special Topics in Mathematics 8
MATH-420 Time Series Modeling and Forecasting 6
MATH-422 Applied Multivariate Analysis 6
MATH-426 Linear Models II 6
MATH-428 Quantitative Finance 6
MATH-430 Partial Differential Equations 8
MATH-432 Mathematical Modeling 8
MATH-433 Fluid Mechanics 8
MATH-435 Applied Mathematical Analysis 8
MATH-441 Numerical Solution of Differential Equations 8
MATH-470 Topology 8
MATH-491 Measure and Integration 8
Section: C – Science Requirements and Electives
Min. ECTS Credits: 20  Max. ECTS Credits: 40
Notes:
Course Code Course Title ECTS Credits
BIOL-110 Elements of Biology 6
CHEM-104 Introduction to Organic and Biological Chemistry 6
COMP-111 Programming Principles I 6
COMP-113 Programming Principles II 6
COMP-211 Data Structures 6
COMP-212 Object-Oriented Programming 6
COMP-302 Database Management Systems 6
COMP-320 Computer Graphics 6
COMP-321 Theory of Computation 6
COMP-370 Algorithms 6
COMP-405 Artificial Intelligence 6
ECE-340 Electromagnetics I 6
PHYS-150 General Physics I 8
PHYS-160 General Physics II 8
PHYS-270 General Physics III 8
Section: D – Language Requirements
Min. ECTS Credits: 12  Max. ECTS Credits: 12
Notes:
Course Code Course Title ECTS Credits
BADM-332 Technical Writing and Research 6
ENGL-101 English Composition 6
Section: E – Business Electives
Min. ECTS Credits: 6  Max. ECTS Credits: 26
Notes:
Course Code Course Title ECTS Credits
ACCT-110 Accounting I 6
ACCT-111 Accounting II 6
BADM-234 Organizational Behavior 6
ECON-200 Fundamental Economics 6
ECON-261 Principles of Microeconomics 6
ECON-262 Principles of Macroeconomics 6
ECON-390 Mathematics for Economics and Business 6
FIN-266 Managerial Finance 6
MGT-281 Introduction to Management 6
MKTG-291 Marketing 6
Section: F – Liberal Arts Electives
Min. ECTS Credits: 6  Max. ECTS Credits: 26
Notes:
Course Code Course Title ECTS Credits
ANTH-105 Cultural Anthropology 6
ART-110 Introduction to Visual Arts 6
EDUG-232 Didactics of Secondary School Mathemat 6
ENGL-102 Western World Literature and Composition 6
ESCI-200 Society and Environment 6
EUS-103 Modern European History and Politics 6
FREN-101 French Language and Culture I 6
FREN-102 French Language and Culture II 6
GERM-101 German Language and Culture I 6
GERM-102 German Language and Culture II 6
HIST-201 World History to 1500 6
HIST-202 World History Since 1500 6
HIST-257 Modern Cypriot History and Politics 6
ITAL-101 Italian Language and Culture I 6
ITAL-102 Italian Language and Culture II 6
PHIL-101 Introduction to Philosophy 6
PHIL-120 Ethics 6
PSY-110 General Psychology I 6
PSY-111 General Psychology II 6
PSY-210 Social Psychology 6
RUS-101 Russian Language and Culture I 6
RUS-102 Russian Language and Culture II 6
UNIC-100 University Experience 6

Semester 1

Course ID Course Title ECTS Credits
COMP-111 Programming Principles I 6
ENGL-101 English Composition 6
MATH-110 Mathematics Laboratory 2
MATH-185 Foundations of Mathematics 8
MATH-190 Calculus I 8

Semester 2

Course ID Course Title ECTS Credits
COMP-113 Programming Principles II 6
MATH-140 Mathematics with Computers 8
MATH-191 Calculus II 8
PHYS-150 General Physics I 8

Semester 3

Course ID Course Title ECTS Credits
MATH-186 Elementary Number Theory 8
MATH-270 Calculus III 8
MATH-280 Linear Algebra I 6
PHYS-160 General Physics II 8

Semester 4

Course ID Course Title ECTS Credits
ACCT-110 Accounting I 6
BADM-332 Technical Writing and Research 6
MATH-225 Probability and Statistics I 6
MATH-281 Linear Algebra II 6
MATH-330 Ordinary Differential Equations 6

Semester 5

Course ID Course Title ECTS Credits
MATH-325 Probability and Statistics II 6
MATH-341 Numerical Analysis I 8
MATH-371 Differential Geometry I 8
MATH-385 Introduction to Modern Algebra 8

Semester 6

Course ID Course Title ECTS Credits
MATH-326 Linear Models I 6
MATH-390 Real Analysis 8
MATH-395 Complex Analysis 8
MATH-430 Partial Differential Equations 8

Semester 7

Course ID Course Title ECTS Credits
MATH-342 Numerical Analysis II 8
MATH-426 Linear Models II 6
MATH-435 Applied Mathematical Analysis 8
MATH-470 Topology 8

Semester 8

Course ID Course Title ECTS Credits
MATH-392 Functional Analysis 8
MATH-420 Times Series Modeling and Forecasting 6
MATH-432 Mathematical Modeling 8
MATH-441 Numerical Solution of Differential Equations 8
The above semester breakdown is an indicative one. A few of the courses are electives and can be substituted by others. Students may contact their academic advisor and consult their academic pathway found on this website under “Schools & Programmes”.

Dr George Chailos

Associate Professor
School of Sciences and Engineering
Department of Computer Science

Professor Marios Nestoros

Associate Dean
Professor
School of Sciences and Engineering
Department of Engineering

Professor Nectarios Papanicolaou

Professor
School of Sciences and Engineering
Department of Computer Science
Member of the Council

Dr George Portides

Assistant Professor
School of Sciences and Engineering
Department of Computer Science

Dr Andreas Savva

Associate Professor
School of Sciences and Engineering
Department of Computer Science

Professor Athena Stassopoulou

Head of Department
Professor
School of Sciences and Engineering
Department of Computer Science

Professor Haritini Tsangari

Professor
School of Business
Department of Accounting, Economics and Finance
Member of Senate

Dr Kyriakos Charalambous

Adjunct Faculty

Dr Zacharias Kountouriotis

Adjunct Faculty

Dr Andreas Michaelides

Adjunct Faculty

Go to Top